预测元种群当地人口趋势的建模方法。

IF 4.4 2区 环境科学与生态学 Q1 ECOLOGY Ecology Pub Date : 2024-11-04 DOI:10.1002/ecy.4459
Thierry Chambert, Christophe Barbraud, Emmanuelle Cam, Antoine Chabrolle, Nicolas Sadoul, Aurélien Besnard
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引用次数: 0

摘要

预测动物种群的未来轨迹已成为应用生态学和基础生态学的一项核心工作。由于人口统计模型通常假定种群是封闭的,因此当这些模型在局部应用于作为更大元种群一部分的相互关联的亚种群时,往往会提供不准确的预测。理想情况下,我们应该明确地模拟亚种群之间的扩散,但在实践中,由于难以估计野外扩散率,这一点无法实现。为了预测相互连接的亚种群在当地的人口分布情况,我们建立了一个新的人口统计模型(以下简称双尺度模型),该模型将发生在不同空间尺度上的两个过程分开。首先,在较大尺度上,封闭种群模型描述了元种群规模随时间的变化。其次,利用随时间变化的比例参数,在亚种群之间重新分配元种群的总规模。这种分两步走的方法可以确保每个亚种群的长期增长都受到总体种群增长率的限制。它隐含地考虑了亚种群之间的相互联系,避免了不切实际的轨迹。通过现实模拟,我们比较了这一新模型与经典封闭种群模型在预测子种群 30 年间的轨迹方面的表现。经典模型预测未来亚种群大小的平均偏差为 30%,预测误差有时大于 500%,而双尺度模型的偏差很小(20%)。我们还将这两种模型应用于法国大西洋沿岸欧洲鸬鹚(Gulosus aristotelis)繁殖的真实数据集。同样,经典模型预测的增长非常不现实,有些亚群在 30 年内增长了 200 倍。而双尺度模型预测的增长非常合理,在 30 年的时间跨度内增长从未超过 3 倍,这更符合该物种的生活史。在缺乏扩散率数据的情况下,这种双尺度模型为预测相连亚种群的本地人口分布提供了有效的解决方案。在这种情况下,它是比封闭种群模型更好的选择,也是比完全扩散模型更简洁的选择。由于只需要简单的计数数据,该模型对许多大型野生动物监测项目都很有用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

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A modeling approach to forecast local demographic trends in metapopulations

Predicting animal population trajectories into the future has become a central exercise in both applied and fundamental ecology. Because demographic models classically assume population closure, they tend to provide inaccurate predictions when applied locally to interconnected subpopulations that are part of a larger metapopulation. Ideally, one should explicitly model dispersal among subpopulations, but in practice this is prevented by the difficulty of estimating dispersal rates in the wild. To forecast the local demography of connected subpopulations, we developed a new demographic model (hereafter, the two-scale model) that disentangles two processes occurring at different spatial scales. First, at the larger scale, a closed population model describes changes in metapopulation size over time. Second, total metapopulation size is redistributed among subpopulations, using time-varying proportionality parameters. This two-step approach ensures that the long-term growth of every subpopulation is constrained by the overall metapopulation growth rate. It implicitly accounts for the interconnectedness among subpopulations and avoids unrealistic trajectories. Using realistic simulations, we compared the performance of this new model with that of a classical closed population model at predicting subpopulations' trajectories over 30 years. While the classical model predicted future subpopulation sizes with an average bias of 30% and produced predictive errors sometimes >500%, the two-scale model showed very little bias (<3%) and never produced predictive errors >20%. We also applied both models to a real dataset on European shags (Gulosus aristotelis) breeding along the Atlantic coast of France. Again, the classical model predicted highly unrealistic growths, as large as a 200-fold increase over 30 years for some subpopulations. The two-scale model predicted very sensible growths, never larger than a threefold increase over the 30-year time horizon, which is more in accordance with this species' life history. This two-scale model provides an effective solution to forecast the local demography of connected subpopulations in the absence of data on dispersal rates. In this context, it is a better alternative than closed population models and a more parsimonious option than full-dispersal models. Because the only data required are simple counts, this model could be useful to many large-scale wildlife monitoring programs.

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来源期刊
Ecology
Ecology 环境科学-生态学
CiteScore
8.30
自引率
2.10%
发文量
332
审稿时长
3 months
期刊介绍: Ecology publishes articles that report on the basic elements of ecological research. Emphasis is placed on concise, clear articles documenting important ecological phenomena. The journal publishes a broad array of research that includes a rapidly expanding envelope of subject matter, techniques, approaches, and concepts: paleoecology through present-day phenomena; evolutionary, population, physiological, community, and ecosystem ecology, as well as biogeochemistry; inclusive of descriptive, comparative, experimental, mathematical, statistical, and interdisciplinary approaches.
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